8 citations · 20 across the 5 of their papers we have counts for
6 papers
Coarsening dynamics on with frozen vertices
Michael Damron, Sinziana M. Eckner, Hana Kogan +2
We study Markov processes in which -valued random variables , update by taking the value of a majority of their nearest neighbors or else tossing…
Fixation for coarsening dynamics in 2D slabs
Michael Damron, Hana Kogan, Charles M. Newman +1
For the zero temperature limit of Ising Glauber Dynamics on 2D slabs the existence or nonexistence of vertices that do not fixate is determined as a function of slab thickness.
On Critical Points for Gaussian Vectors with Infinitely Divisible Squares
Hana Kogan
Investigates the size of the perturbation to the zero mean three dimensional Gaussian vector with infinitely divisible squares so that the infinite divisibility is retained.
Coarsening in 2D slabs
Michael Damron, Hana Kogan, Charles M. Newman +1
We study coarsening; that is, the zero-temperature limit of Glauber dynamics in the standard Ising model on slabs S_k = Z^2 x {0, ..., k-1} of all thicknesses k \geq 2 (with free a…
Permanental Vectors
Hana Kogan, Michael B. Marcus
A permanental vector is a generalization of a vector with components that are squares of the components of a Gaussian vector, in the sense that the matrix that appears in the Lapla…
Permanental Processes
Hana Kogan, Michael B. Marcus, Jay Rosen
This is a survey of results about permanental processes, real valued positive processes which are a generalization of squares of Gaussian processes. In a certain sense the symmetri…